Grade 4 Two-Digit by Two-Digit Multiplication Worksheets
Start with eight focused practice problems, then use the answer key below to check the worksheet.
Practice Worksheet
Grade 4 Two-Digit by Two-Digit Multiplication Practice
Solve each problem. Show your work.
- 1.97 × 40 = _____
- 2.30 × 91 = _____
- 3.96 × 82 = _____
- 4.82 × 57 = _____
- 5.79 × 90 = _____
- 6.10 × 86 = _____
- 7.56 × 54 = _____
- 8.69 × 47 = _____
Show answer key
- Question 1: 3880
- Question 2: 2730
- Question 3: 7872
- Question 4: 4674
- Question 5: 7110
- Question 6: 860
- Question 7: 3024
- Question 8: 3243
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About These Worksheets
Grade 4 students are introduced to two-digit by two-digit multiplication, focusing on understanding why the second partial product shifts one place to the left.
These two-digit by two-digit multiplication worksheets guide students through problems like 34 × 56, where the standard algorithm requires two partial products before adding them together. Students practise multiplying by the ones digit first, then the tens digit (remembering to shift that partial product one place to the left), before combining both partial products into a final answer.
Worksheets provide plenty of practice with this multi-step process, along with estimation questions that ask students to check whether their exact answer is reasonable by rounding both factors first. Word problems apply the skill to situations like total costs, areas of larger rectangles, and multi-day totals. Mastering two-digit by two-digit multiplication is a major milestone that prepares students for even larger multiplication problems and long division.
Skills Practised
- Multiplying two-digit numbers by two-digit numbers
- Finding and correctly placing partial products
- Shifting the second partial product one place value to the left
- Estimating products to check for reasonableness
- Solving multi-step multiplication word problems
- Using area models for larger multiplication problems
Parent Tip: Before your child multiplies, ask them to estimate first (34 × 56 is about 30 × 60 = 1,800) — this habit catches place-value mistakes in the partial products.